To show the graph, you would plot the Cost and Revenue functions on a coordinate plane. Step 1: Set up the axes. • The horizontal axis (x-axis) represents the Number of Bottles Produced and Sold. • The vertical axis (y-axis) represents Total Cost/Revenue (₦). Step 2: Plot the Cost Function $C(x) = 10,000 + 0.03x$. • This is a straight line. • Y-intercept (Fixed Cost): When $x=0$, $C(0) = 10,000$. Plot the point $(0, 10,000)$. • Cost at Maximum Annual Capacity: When $x=600,000$, $C(600,000) = 10,000 + 0.03 \times 600,000 = 28,000$. Plot the point $(600,000, 28,000)$. • Draw a straight line connecting these two points. Step 3: Plot the Revenue Function $R(x) = 0.46x$. • This is also a straight line. • Origin: When $x=0$, $R(0) = 0$. Plot the point $(0, 0)$. • Revenue at Maximum Annual Capacity: When $x=600,000$, $R(600,000) = 0.46 \times 600,000 = 276,000$. Plot the point $(600,000, 276,000)$. • Draw a straight line connecting these two points. Step 4: Identify the Break-Even Point. • The break-even point is where the Cost line and the Revenue line intersect. • From the previous calculation, the break-even point is approximately $(\text{23,256 bottles}, \text{₦10,697.76})$. Mark this intersection point on your graph. Description of the Graph: You will see two straight lines originating from the y-axis. • The Cost line starts at ₦10,000 on the y-axis and slopes upwards. • The Revenue line starts at ₦0 (the origin) and slopes upwards more steeply than the cost line. • The point where these two lines cross is the break-even point. To the left of this point, the cost line is above the revenue line, indicating a loss. To the right of this point, the revenue line is above the cost line, indicating a profit.